This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
A wire bent in the form of a circle of radius 42 cm is cut and again bent in the form of a square. Find the ratio of the areas of the regions enclosed by the circle and the square. |
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Answer» Since, Wire is bent in the form of a circle of radius 42 cm. ∴ The wire length = the circumference of circle = 2π×42 = 2 × \(\frac{22}{7}\) ×42 = 44 × 6 = 264 cm. Given that, The wire again bent in form of a square. Let the side length of square is a cm. Therefore, The perimeter of square = length of the wire. ∴ 4a = 264 cm ⇒ a = \(\frac{264}{4}\) = 66 cm. Hence, The area of square = a2 = (66)2cm2. And the area of circle = πr2 = \(\frac{22}{7}\) × 42 × 42 = 22 × 6 × 42 cm2. Now, \(\frac{Area\,of\,circle}{Area\,of\,square}\) = \(\frac{22\times 6\times 42}{66\times 66}\) = \(\frac{22}{3\times 11}\) = \(\frac{14}{11}\) Hence, The ratio of areas of the regions enclosed by the circle and the squares is 14:11. |
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| 2. |
A circular ring of radius 42 cm is cut and bent into the form of a rectangle whose sides are in the ratio of 6 : 5. The small side of the rectangle is1. 80 cm2. 30 cm3. 120 cm4. 60 cm |
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Answer» Correct Answer - Option 4 : 60 cm Concept: Circumference of a circle is given by S = 2πr Where r is the radius of a circle Circumference of a rectangle is given by P = 2(l + b) Where l is the length ang b is width of a rectangle Here A circular ring is cut and bent into the form of a rectangle so perimeter of circle and rectangle are same. S = 2πr = P = 2(l + b) 2πr = 2(l + b) Calculation: Given: radius r = 42 cm, l : b = 6 : 5 Let l = 6x ,b = 5x 2πr = 2(l + b) 2 π × 42 = 2(6x + 5x) 2 × 22/7 × 42 = 2(11x) x = 12 So l = 6 × 12 = 72 b = 5 × 12 = 60 The small side of the rectangle is 60 cm. |
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| 3. |
A number consisting 2 digits exceeds 4 time the sum of the digits by 3. If 27 is added to the number, the digits are reversed. find number. |
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Answer» Let tens digit be x and units digit be y Then number =10x+y Since the number is 4 times the sum of digits Hence 10x+y=4(x+y) i. e. 6x=3y. Or 2x=y……(i) Also when 27 is added the digits are reversed Number when digits are reversed =10y+x Hence 10x+y+27=10y+x 9x+27=9y. Or x+3=y………..(ii) From (i) and (ii) we get x+3=2x hence x=3. and y=2x=6 and number =36 |
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| 4. |
If (the place value of 5 in 15201) + (the place value of 6 in 2659) = 7 × ______ then the number in the blank space is1. 9002. 803. 8004. 90 |
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Answer» Correct Answer - Option 3 : 800 Given: (The place value of 5 in 15201) + (the place value of 6 in 2659) = 7 × ______ Calculations: The place value of 5 in 15201 = 5 × 1000 ⇒ 5000 the place value of 6 in 2659 = 6 × 100 ⇒ 600 (The place value of 5 in 15201) + (the place value of 6 in 2659) = 5000 + 600 ⇒ 5600 Let the number in the blank space be 'x' 5600 = 7 × x ⇒ x = 5600 ÷ 7 ⇒ x = 800 ∴ The number in the blank space is 800 |
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| 5. |
Had been one menless, then the number of days required to do a piece of work would have been one more. If the number of Man. Days required to complete the work is 56, how many workers were there?1. 142. 93. 64. 8 |
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Answer» Correct Answer - Option 4 : 8 Given: Number of man days required to complete the work = 56 Calculation: Let the number of man be m and number of days be d Number of man days = m × d = 56 Number of man = (m – 1) ⇒ Number of days = (d + 1) ⇒ Number of man days = (m – 1) (d + 1) ⇒ md =(m – 1) (d + 1) ⇒ md = md – d + m – 1 ⇒ m – d = 1 putting d = 56/m ⇒ m – 56/m = 1 ⇒ m2 – 56 = m ⇒ m2 – m – 56 = 0 ⇒ m2 – 8m + 7m – 56 = 0 ⇒ m(m – 8) + 7(m – 8) = 0 ⇒ (m – 8) (m + 7) = 0 ⇒ m = 8, – 7 m is number of man, so m cannot be negative ⇒ m = 8 ∴ The Number of workers is 8.
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| 6. |
Let Booleam operation * is defined as a * b = a + b̅. If m = a * b, then the value of m * b is:1. a 2. m3. 14. a̅ + b |
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Answer» Correct Answer - Option 2 : m in question we have given a * b = a+ b̅ m = a* b m * b =? (a* b) * b ( a+ b̅) * b // a * b = a+ b̅ (a+ b̅) + b̅ //a + a̅ = a a + b̅ = a * b = m Therefore option 2 is correct |
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| 7. |
A solution of milk and water contains milk and water in the ratio of 3 : 2. Another solution of milk and water contains milk and water in the ratio of 2 : 1. Forty litres of the first solution is mixed with 30 litre of the second solution. The ratio of milk and water in the resultant solution is:1. 22 : 132. 13 : 223. 6 : 54. 5 : 6 |
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Answer» Correct Answer - Option 1 : 22 : 13 Given: Volume of first solution = 40 liters Ratio of milk and water in first solution = 3 : 2 Volume of second solution = 30 liters Ratio of milk and water in second solution = 2 : 1 Calculation: Volume of milk in first solution = (3/5) × 40 liters ⇒ 24 liters Volume of water in first solution = (2/5) × 40 liters ⇒ 16 liters Volume of milk in second solution = (2/3) × 30 liters ⇒ 20 liters Volume of water in second solution = (1/3) × 30 liters ⇒ 10 liters Volume of milk in new mixture = Volume of milk in first solution + Volume of milk in second solution ⇒ (24 + 20) liters ⇒ 44 liters Volume of water in new mixture = Volume of water in first solution + Volume of water in second solution ⇒ (16 + 10) liters ⇒ 26 liters Ratio of milk and water in mixture = 44/26 ⇒ 22/13 ⇒ 22 : 13 ∴ The ratio of milk and water in the resultant solution is 22 : 13
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| 8. |
If K men can do a piece of work in K days, then the number of days in which Y men can do the same work is:1. Y2/K days2. K2/Y days3. K/Y days4. None of these |
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Answer» Correct Answer - Option 2 : K2/Y days Given: K men can do the work in K days Formula used: Time = Total work/Efficiency Calculation: Total work = K × K = K2 Time taken by Y to do the work = K2/Y days ∴ The required time taken is K2/Y days |
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| 9. |
In figure, DE || BC, AD = 2 cm and BD = 3 cm, then ar(△ ABC): ar ( △ ADE) is equal to(a) 4 :25(b) 2 : 3(c) 9 : 4(d) 25 : 4 |
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Answer» Correct option is: (d) 25 : 4 |
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| 10. |
Simplify the following expression:Y = A B̅ C + A B̅ C̅ 1. Y = C2. Y = B3. Y = A4. Y = AB̅ |
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Answer» Correct Answer - Option 4 : Y = AB̅ Analysis: Y = A B̅ C + A B̅ C̅ = AB̅ (C + C̅ ) = AB̅ [Since, C + C̅ = 1]
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| 11. |
\(\frac{57}{300}\) is a57/300(a) Non-terminating and non-repeating decimal expansion.(b) Terminating decimal expansion after 2 places of decimals.(c) Terminating decimal expansion after 3 places of decimals.(d) Non-terminating but repeated decimal expansion. |
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Answer» Correct answer is (b) Terminating decimal expansion after 2 places of decimals. |
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| 12. |
2=(1754times100)/(19900) |
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Answer» Break Up Fraction `x ^ 2 * (1754 x18 / 13900 + -x / 13900)` Simplify Fraction `x ^ 2 * (877 / 6950 x18 + -x / 13900)` Distribute `877 / 6950 x18 * x ^ 2 + -1 x ^ 3 / 13900` Remove Multiplying By Negative One `877 / 6950 x18 * x ^ 2 + -x ^ 3 / 13900` *0.12618705035971223* |
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| 13. |
If the numbers \(\frac{1}{3}\), 0.3, \(\frac{{33}}{{121}}\) and 0.33 are written in ascending order, then what will be the last number?1. 0.332. \(\frac{{33}}{{121}}\)3. 0.34. \(\frac{1}{3}\) |
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Answer» Correct Answer - Option 4 : \(\frac{1}{3}\) Calculation Numbers are, a) 1/3 b) 0.3 = 3/10 c) 33/121 d) 0.33 = 33/100 To compare them make the denominator equal, by taking LCM of denominators ⇒ LCM (3,10,121, 100) = 36300 Multiply numerator and denominator by 36300, then the numbers will become a) (1 × 36300)/(3 × 36300) ⇒ 12100/36300 b) (3 × 36300)/(10 × 36300) ⇒ 10890/36300 c) (33 × 36300)/(121 × 36300) ⇒ 9900/36300 d) (33 × 36300)/(100 × 36300) ⇒ 11979/36300 so, the largest number is 12100/36300 ∴ The largest number is 1/3 |
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| 14. |
Consider the parallelogram \( A B C D \) as shown in the figure, where \( \frac{A E}{A B}=\frac{C F}{C D}=\frac{1}{n} \), for some positive integer \( n \). Suppose the length of \( A C \) is \( a \), then the length of \( X Y \) is A. \( \frac{a}{n} \). B. \( \frac{n a}{n+1} \). C. \( \frac{(n-1) a}{n+1} \). D. \( \frac{(n-1) a}{n} \). |
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Answer» Correct option is (B) \( \frac{na}{n + 1}\) ∵ ABCD is a parallelogram ∴ AB = CD ∴ \(AE = \frac{AB}n = \frac{CD}n = CF\) \(\left(\because \frac{AE}{AB} = \frac{CF}{CD} = \frac 1n (given)\right)\) In \(\triangle CDX\), \(\triangle CFY \sim\triangle CDX\) \(\therefore FY \parallel DX\) ⇒ \(\frac{CF}{CD} = \frac{CY}{CX}\) ⇒ \(\frac{CY}{CX} = \frac1n\) Similarly in \(\triangle ABY\), \(\frac{AX}{AY} = \frac{AE}{AB} = \frac1n\) \(\therefore \frac{CY}{CX} = \frac{AX}{AY}\) Also, \(\triangle CFY \cong \triangle AXE\) \(\therefore AX = CY\) \(\frac{AY}{AX} = n\) ⇒ \(\frac{AY + AX}{AX} = n + 1\) ⇒ \(\frac{AY + CY}{AX} = n + 1\) ⇒ \(AX = \frac{AC}{n + 1}\) Now, \(XY = AC - AX - CY\) \(= AC - 2AX\) \(= AC - \frac{AC}{n + 1}\) \(\left(\because AX = \frac{AC}{n + 1}\right)\) \(= \frac{(n + 1) - 1}{n + 1}AC\) \(= \frac{n}{n + 1}a\) |
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| 15. |
Which of the following numbers is divisible by 44?1. 868342. 829183. 863284. 86208 |
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Answer» Correct Answer - Option 3 : 86328 Concept For a number to be divisible by 44, it should be divisible by 4 and 11. Divisibility by 4 : Last two digits of given number should be divisible by 4 Divisibility by 11 : The sum of the digits at even place is subtracted from the sum of the digits at odd places. If the result is either 0 or divisible by 11, then the original number is divisible by 11 Calculation Checking divisibility by 4 : Last two digits of all options are 34, 18, 28 and 08 From the given options, only option 3 and 4 are divisible by 4 since their last two digits are divisible by 4 Now, checking option 3 and 4 for divisibility by 11 : 3) 86328 (8 + 3 + 8) - (6 + 2) = 19 - 8 ⇒ 11, which is divisible by 11 So, option 3 is divisible by 11 4) 86208 (8 + 2 + 8) - (6 + 0) = 12, which is not divisible by 11 Since option 3 is divisible by both 4 and 11, therefore it is divisible by 44. |
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| 16. |
What will come in place of question mark(?) in the following questions?\(\frac{{56}}{{7\; \times \;2}} \times \sqrt {441} - \sqrt {729} = \sqrt ? \)1. 42502. 32493. 40004. 10005. 1800 |
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Answer» Correct Answer - Option 2 : 3249 \(\frac{{56}}{{7\; \times \;2}} \times \sqrt {441} - \sqrt {729} = \sqrt ? \)
⇒ \(\sqrt ? = \frac{{56}}{{14}} \times 21 - 27\) ⇒ √? = (84 – 27) ⇒ ? = (57)2 ⇒ ? = 3249 |
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| 17. |
A number 6x54y is completely divisible by both 9 and 11, then find the sum of ‘x’ and ‘y’ (y > x).1. 162. 123. 144. 10 |
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Answer» Correct Answer - Option 2 : 12 GIVEN: A number 6x54y is completely divisible by both 9 and 11. CALCULATION: Divisibility by 9 : If the sum of the digits of a number is divisible by 9, then the number is divisible by 9. Sum of digits = 6 + x + 5 + 4 + y = (15 + x + y) Possible value of ‘x + y’ = 2 and 12 Divisibility by 11: If the difference between the sum of the odd-numbered digits and the sum of the even-numbered digits, counted from right to left, is divisible by 11, then the number is divisible by 11. (6 + 5 + y) – (x + 4) = (7 + y – x) Possible value of ‘y – x’ = 4 Since difference between ‘x’ and ‘y’ is 4 so, its sum cannot be 2. Hence, sum of ‘x’ and ‘y’ = 12 |
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| 18. |
15(7)/(5)+8(1)/(2)+7(1)/(5)= |
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Answer» Convert Mixed Number To Improper Fraction `15 + -17 / 2 + 7 1 / 5` Convert Mixed Number To Improper Fraction `15 + -17 / 2 + 36 / 5` Collect And Combine Like Terms `15 + -13 / 10` Simplify Arithmetic `137 / 10` *13.7* |
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| 19. |
(-1)/(3)times(3)/(2) |
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Answer» Multiply Fractions `(-1 * 3) / (3 * 2)` Cancel Terms `-1 / 2` *-0.5* |
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| 20. |
The magnitude of projection of `(2hat(i)-hat(j)+hat(k)) " on" (hat(i)-2hat(j)+2hat(k))` is _____ |
| Answer» Correct Answer - 2 units | |
| 21. |
If the function \(f(x)=\begin{cases}\cfrac{x^2-1}{x-1} & \quad \text when\,x \neq 1\\k & \quad \text when\,x =1\end{cases}\), is given to be continuous at x = 1, then what is the value of k ? |
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Answer» Left hand limit of function\(f\) at \(x\) = 1 is \(f\)(1 −) = \(\lim\limits_{x \to1} f(x)=\lim\limits_{x \to 1}\cfrac{x^2-1}{x-1} \) \(=\lim\limits_{x \to 1}\cfrac{(x-1)(x+1)}{x-1} \) = \(\lim\limits_{x \to1}\,x+ 1\) = 1 + 1 = 2. Hence, Left hand limit of function\(f\) at \(x\) = 1 is \(f\) (1 −) = 2. Since, given that the function \(f\)(\(x\)) is continuous at \(x\) = 1. Therefore, \(f\)(1 −) = \(f\)(1) = \(f\)(1 +), where \(f\)(1 +) is right hand limit of function \(f\)(\(x\)) at \(x\) = 1. Now, \(f\)(1 −) = \(f\)(1) ⇒ k = 2. ( \(\because\) \(f\)(1) = and \(f\)(1 −) = 2 ) Hence, if k = 2, then the function \(f\) (\(x\)) is continuous at \(x\) = 1. |
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| 22. |
Vector of magnitude 5 units and in the direction opposite to `2hat(i)+2hat(j)-6hat(k)` is _____ |
| Answer» `(5)/(7)(2hati-3hatj+6hatk)` | |
| 23. |
If x = √(7 + 14√(7 + √(3 + 1))), then what is the value of (x - 5)?1. 72. 23. 54. 4 |
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Answer» Correct Answer - Option 2 : 2 Given: x = √(7 + 14√(7 + √(3 + 1))) Calculations: √4 = 2, √9 = 3, √49 = 7 x = √(7 + 14√(7 + √(3 + 1))) ⇒ x = √(7 + 14√(7 + √4)) ⇒ x = √(7 + 14√(7 + 2)) [√4 = 2] ⇒ x = √(7 + 14√9) ⇒ x = √(7 + 14 × 3) [√9 = 3] ⇒ x = √(7 + 42) ⇒ x = √49 ⇒ x = 7 [√49 = 7] Now, x - 5 = 7 - 5 ⇒ x - 5 = 2 ∴ The value of (x - 5) is 2 |
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| 24. |
A number between 500 and 1000 which when divided by 30, 36 & 80 gives a remainder 11 in each case is:1. 7312. 5713. 6514. 851 |
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Answer» Correct Answer - Option 1 : 731 Given: Number divided by 30, 36 & 80 and gives a remainder 11. Concept used: Using concept of LCM. Number = Divisor × Dividend + Remainder Calculation: The LCM of 30, 36 and 80 is 720. 720 is between 500 and 1000 The required number = 720 + Remainder ⇒ Required number = 720 + 11 ⇒ Required number = 731 ∴ When 731 is divided by 30, 36 and 80 gives remainder 11. |
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| 25. |
Check whether (l+m+n) is a factor of the determinant `|{:(1+m,m+n,n+1),(" "n," "1," "m),(" "2," "2," "2):}|` or not. Give reason. |
| Answer» `"Apply"R_1toR_1+R_2|{:(l+m+n,,m+n+l,,n+l+m),(n,,1,,m),(2,,2,,2):}|=2(l+m+n)|{:(1,,1,,1),(n,,1,,m),(1,,1,,1):}|`, "yes (l+m+n)is a factor". | |
| 26. |
Two years back the ratio of ages of Manoj and Sunita is 1 ∶ 2. Three years from now the ratio of their ages will be 3 ∶ 5. Find the present ages of Manoj and Sunita.1. 22, 122. 44, 243. 12, 224. 32, 185. 18, 32 |
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Answer» Correct Answer - Option 3 : 12, 22 Given: Two years back the ratio of ages of Manoj and Sunita = 1 ∶ 2 Three years from now the ratio of their ages will be 3 ∶ 5 Calculations: Let the present ages of Manoj and Sunita be M and S respectively. Two years back the ratio of ages of Manoj and Sunita = 1 ∶ 2 ⇒ (M – 2)/(S – 2) = 1/2 ⇒ 2M – S = 2 ----(1) Three years from now the ratio of their ages will be 3 ∶ 5 ⇒ (M + 3)/(S + 3) = 3/5 ⇒ 5M – 3S = -6 ----(2) Multiply equation (1) with 3 ⇒ 3(2M – S) = 2 × 3 ⇒ 6M – 3S = 6 ----(3) Substrate equation (2) from equation (3) ⇒ 6M – 3S – (5M – 3S) = 6 – (-6) ⇒ M = 12 Put the value of M in equation (1) ⇒ 2 × 12 – S = 2 ⇒ S = 22 ∴ Age of Manoj and Sunita is 12 and 22 respectively. |
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| 27. |
The remainder when the difference between 60002 and 601 is divided by 6 is___ |
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Answer» \(\frac{60002-601}6=\frac{59401}6=9900\times6+\frac16\) Hence, the required remainder is 1. |
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| 28. |
Solve p and q if p-qi=3+2(4+3i) |
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Answer» p - 3i = 3 + 2 (4 + 3i) ⇒ p - 3i = 3 + 8 + 6i ⇒ p - 3i = 11 + 6i ⇒ p = 11 & -q = 6 (By comparing two complex numbers) ⇒ p = 11 & q = 6 |
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| 29. |
Which of the following minerals is not an ore of aluminum?A. BauxiteB. GypsumC. CryoliteD. Corundum |
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Answer» Correct Answer - B `{:("Baux ite"(A1_2O_3),,),("Cryolite"(Na_3AIF_6),,),("Co rumdum"(A1_2O_3),,):}}"Mi n erals of" A1` |
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| 30. |
Metal which can be extracted from all three dolomite, magnesite and caranallite isA. `Na`B. `K`C. `Mg`D. `Ca` |
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Answer» Correct Answer - C `{:("Dolomite", MgCO_(3).CaCO_(3)),("Magn esite",MgCO_(3)),("Carnallite",KC1.MgC1_(2)):}` |
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| 31. |
Which of the following metal is not found in free state?A. `Na`B. `Au`C. `Ag`D. `Pb` |
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Answer» Correct Answer - A Na is alkali metal highly reactive. Hence present in combined state. |
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| 32. |
Electrolytic reduction method is used fro the extraction ofA. Highly electronegative elementsB. Highly electropositive elementsC. Transition metalsD. Metalloids |
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Answer» Correct Answer - B The elemenys electropositive cannot be reduced easily are electrolyzed. |
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| 33. |
Regarding radioactive substances, which of the following are correct? a. The Environment Permitting Regulations 2010 are concerned with protection of hospital workers b. Medicines (Administration of Radioactive Substances) Regulations 1978 are concerned with the protection of patients from radioactive substances c. The Health and Safety Commission (HSC) is the governing body that issues the certificate for administration of radioactive substances d. Emptying the bladder reduces the dose to the gonads and pelvis e. The Administration of Radioactive Substances Advisory Committee (ARSAC) produces diagnostic reference levels (DRLs) or dose limits that should not normally be exceeded |
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Answer» a. False. The Environment Permitting Regulations 2010 are concerned with protection of the environment, with the enforcing body being the Environment Agency of England and Wales. b. True. c. False. The Administration of Radioactive Substance Advisory Committee (ARSAC) gives the certificate for administration of radioactive substances. d. True. e. True. In nuclear medicine, the dose is kept within the DRLs set by the ARSAC. |
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| 34. |
According to the recommendations for standard X-ray equipment: a. Leakage of radiation from the tube should be less than 0.1 mGy in 1 h at a distance of 1 m b. The total filtration in a dental setting should not be less than 1.5 mm of Al c. The collimator should be capable of restricting the field size to 10 cm x 10 cm d. The lead apron should not be less than 45 cm wide and 40 cm long e. For mobile equipment, the operator can stand at least 1 m from the tube |
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Answer» a. False. Leakage should be less than 1 mGy. b. True. In a general radiology setting, filtration should not be less than 2.5 mm of Al c. False. The collimator should be capable of restricting field size down to 5 cm 5 cm. d. True. e. False. The operator should stand at least 2 m from the tube and X-ray source. |
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| 35. |
A circuit connected to a 115-V, 50-Hz supply takes 0.8 A at a power factor of 0.3 lagging. Calculate the resistance and inductance of the circuit assuming (a) the circuit consists of a resistance and inductance in series and (b) the circuit consists of a resistance and inductance in paralllel. |
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Answer» Z = 115/0.8 = 143.7 Ω ; cos φ = R/Z = 0.3 ∴ R = 0.3 × 143.7 = 43.1Ω Now XL = √(Z2 - R2) = √(143.72 - 43.12) = 137.1 Ω ∴ L = 137.1/2π × 50 = 0.436 H Parallel Combination Active component of current (drawn by resistance) = 0.8 cos φ = 0.8 × 0.3 = 0.24 A; R = 115/0.24 = 479 Ω Quadrature component of current (drawn by inductance) = 0.8 sin φ = 0.8√(1 - 0.32) = 0.763A ∴ XL = 115/0.763 Ω ∴ L = 115/0.763 × 2π × 50 = 0.48 H |
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| 36. |
“and guide him among sudden betrayals and tighten him for slack moments (a) What could guide the son among unexpected betrayals? (b) What could happen to the boy during slack moments? |
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Answer» (a) Rock/steel-like would guide the son among betrayals. (b) During slack moments, the boy may be betrayed by his trusted friends. |
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| 37. |
What is the state animal of Jammu & Kashmir?1. Kashmir Stag2. Snow Leopard3. Black Buck Antelope4. Pink Flamingo5. |
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Answer» Correct Answer - Option 1 : Kashmir Stag The correct answer is Kashmir Stag.
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| 38. |
In terms of area, which of the following States of India is the fourth largest State of India?1. Maharashtra2. Rajasthan3. Uttar Pradesh4. West Bengal |
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Answer» Correct Answer - Option 3 : Uttar Pradesh The correct answer is 'Uttar Pradesh'.
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| 39. |
Types of interaction that occur in predation and parasitism areA. `+,+`B. `-,-`C. `+,0`D. `+,-` |
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Answer» Correct Answer - D (D) Types of interaction that occur in predation and parasitism are +, -. |
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| 40. |
Which of the following is not a type of chemical weathering?1. Solution2. Oxidation3. Carbonation4. Corrosion |
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Answer» Correct Answer - Option 4 : Corrosion The correct answer is Corrosion.
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| 41. |
Identify the correct statements from the following :Statement 'A': The weight of water vapour per unit volume of air in specific temperature is called relative humidity.Statement 'B': Specific humidity is the ratio of air water vapour content to its water vapour capacity at a given temperature. 1. Statements 'A' and 'B' both are correct2. Statements 'A' and 'B' both are incorrect 3. Statement 'A' is correct but statement 'B' is incorrect 4. Statement 'A' is incorrect but statement 'B' is correct |
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Answer» Correct Answer - Option 2 : Statements 'A' and 'B' both are incorrect Statements 'A' and 'B' both are incorrect.
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| 42. |
Obey the traffic rules. Otherwise, you will be prosecuted, (combine using if) |
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Answer» If you do not obey the traffic rules, you will be prosecuted. |
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| 43. |
Ministry of Envrionment Forest and Climate change run Wildlife Institute of India (WII) will establish repository on tigers, under its new Tiger Cell in which city?A. LucknowB. DehradunC. VaranasiD. Kanpur |
| Answer» Correct Answer - B | |
| 44. |
The Sufi Amir Khusrao called the India's Kashmir as _________.1. Paradise on Earth2. Paradise of other Planet3. Khubsurati-e-Akash4. None of these |
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Answer» Correct Answer - Option 1 : Paradise on Earth The correct answer is Paradise on Earth.
About Jammu and Kashmir:
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| 45. |
Which one of the following was the cause of disintegration of the Mughal Empire? (a) War of succession among sons of Aurangzeb (b) Attacks of Nadir Shah and Ahmad Shah Abdali (c) Revolts of various communities like Jats, Sikhs, Rajputs etc. (d) All of the above mentioned factors contributed to the downfall of the Mughal Empire. |
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Answer» (d) All of the above mentioned factors contributed to the downfall of the Mughal Empire. |
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| 46. |
Which statement about Amir Khusrao is not true? (a) He was a great poet. (b) He was a great historian. (c) He wrote poetry in Hindi and Urdu. (d) He worked for the Hindu-Muslim unity |
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Answer» (d) He worked for the Hindu-Muslim unity |
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| 47. |
Who were 'Jagirdars' during the reign of Akbar? (a) Large estate owners (b) Officials of state who were given jagir' in place of cash pay (c) Revenue collectors (d) Autonomous rulers under Akbar |
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Answer» (a) Large estate owners |
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| 48. |
Amino acid is attached to tRNA at (A) 5’-End (B) 3’-End(C) Anticodon (D) DHU loop |
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Answer» Correct option (B) 3’-End |
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| 49. |
The Attorney General of India has the right to audience in :(a) any High Court (b) Supreme Court (c) any Sessions Court (d) any Court of law within the territory of India |
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Answer» (d) any Court of law within the territory of India |
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| 50. |
Who among the following had the shortest tenure as Prime Minister of India?(a) Morarji Desai(b) Lal Bahadur Shastri(c) Charan Singh(d) Rajiv Gandhi |
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Answer» Charan Singh had the shortest tenure as Prime Minister of India. |
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